This note applies a minimal threshold framework to the causal-fermion-systems baryogen-esis line, centered on Finster, Jokel, and Paganini’s A Mechanism of Baryogenesis for CausalFermion Systems. The framework separates three sector checks — clock, geometry, andmatter — and asks when asymmetry equations are actually writable. Two framework resultsare used. First, retarded source laws are not admissible before a clock sector is active. Second,baryonic variables are not admissible before a matter sector supplies the needed chargebasis. Applied to the CFS case, the first result is clarificatory and error-preventing ratherthan corrective: although recent CFS ontology work describes spacetime as emergent from aweb of correlations, the 2022 baryogenesis calculation itself is carried out in a descendantcontinuum regime with a smooth globally hyperbolic Lorentzian spin spacetime, a globaltime function, a Cauchy foliation, a Dirac Hamiltonian, and an explicit particle/anti-particlespectral split. In the present language the calculational regime is therefore post-thresholdwith (IC , IG, IM ) = (1, 1, 1). The second result is not more corrective; it is more informativeabout the framework’s range. The 2022 source paper already uses the right primitive variable:not baryon number, but a fermionic occupation imbalance, signaled by the paper’s ownlanguage of fermiogenesis, its fermion-number reading of Sakharov’s first criterion, and itsspectral-counting source observable. Later descendants broaden the label “baryogenesis”while leaving the primitive observable spectral and fermionic. The threshold-safe rewritetherefore keeps the source variable fermionic and postpones baryonic or leptonic specializa-tion to a descendant charge map. The CFS case is thus a confirmation case rather than acorrective one: the framework does not repair the 2022 mechanism, but it does make clearwhy the original variable choice was disciplined and where later shorthand begins to outrunthe observable.
Aric Dunn (Mon,) studied this question.
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